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1.
Mol Med Rep ; 17(4): 5416-5422, 2018 04.
Artigo em Inglês | MEDLINE | ID: mdl-29363723

RESUMO

In order to study the application of antibodies against recombinant proteins for detecting Borna disease virus (BDV) phosphoprotein (p24) and nucleoprotein (p40) (BDV­p24/p40) on paraffin sections by immunohistochemistry. The purified fusion p24 and p40 proteins were used for the preparation of polyclonal and monoclonal anti­p24 and anti­40 antibodies, which were confirmed by ELISA and western blotting. Paraffin sections were made from BDV­infected Sprague­Dawley (SD) rats (n=20), PBS­injected SD rats (n=20), normal SD rats (n=20) and normal C57 mice (n=20). Immunohistochemical staining was performed according to the EnVision™ two­step protocol. Heat­mediated antigen retrieval was performed using the retrieval buffer sodium citrate (1 mM; pH 6.0). All the antibodies against recombinant proteins exhibited good sensitivity and specificity. There were significant differences between the BDV­infected group and the BDV­uninfected group for poly­ and monoclonal anti­p24 and ­p40 antibodies. These antibodies against recombinant proteins may be used effectively to detect BDV p24 and p40 in paraffin sections.


Assuntos
Anticorpos Antivirais/imunologia , Vírus da Doença de Borna/imunologia , Imuno-Histoquímica , Nucleoproteínas/imunologia , Fosfoproteínas/imunologia , Proteínas Virais/imunologia , Animais , Anticorpos Monoclonais/imunologia , Especificidade de Anticorpos/imunologia , Antígenos Virais/imunologia , Doença de Borna/imunologia , Doença de Borna/virologia , Feminino , Humanos , Imuno-Histoquímica/métodos , Masculino , Coelhos , Ratos , Proteínas Recombinantes/imunologia
2.
Phys Rev E Stat Nonlin Soft Matter Phys ; 71(1 Pt 2): 016607, 2005 Jan.
Artigo em Inglês | MEDLINE | ID: mdl-15697747

RESUMO

For classical Hamiltonian systems, the adiabatic condition may fail at some critical points. However, the breakdown of the adiabatic condition does not always cause the adiabatic evolution to be destroyed. In this paper, we suggest a supplemental condition of the adiabatic evolution for the fixed points of classical Hamiltonian systems when the adiabatic condition breaks down at the critical points. As an example, we investigate the adiabatic evolution of the fixed points of a classical Hamiltonian system which has a number of applications.

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